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Suppose that a when a cell phone store charges $20 it sells 27 units. When it drops the price to $19 it sells 28 units. Assume that demand is a linear function of price. If each phone charger costs $1 to make, what price should the store charge to maximize its profit?
If x is the number of times the price is reduced by one dollar. Find a function for total profit with respect to x. A negative value for x will mean the price is increased.
f(x)=?
A triangle in the coordinate plane has vertices of (2,6), (-4, -4), and (0,-6). When the triangle is dilated with a scale factor of 1/2.
The report also says that 38 of the students took both Calculus II and Discrete Mathematics, 31 of the students took both Discrete Mathematics and Physics II, 32 of the students took both Calculus II and Physics II, and 22 of the students took all..
Evaluate the function for th specified value of the independent variable and simplify: g(t)=t(square root)-2t: (a) t(2), (b) g(t+2)
This is a continuous probability model for the score of a randomly chosen student. Figure 3.1 (p. 68) pictures the density curve.
There were a total of 107 students and chaperones on a field trip to the museum. If the number of chaperones was thirteen less than seven times the number of students, find the number of students.
Two independent random numbers x and y from a normal distribution with mean 0 and standard deviation s have joint density function.
Family incomes have a mean of $60 000 with a standard deviation of $20 000. The data are normally distributed.
Draw the Hasse diagram for divisibility on the set.
A 350- to 700-word paper describing the Document Object Model (DOM).
If the teachers receive an average salary increase of $1096, write out the first 6 terms of the sequence formed by the average salaries starting with the 1999-2000 school year. Explain how you got your answer.
cost-plus-incentive-fee contract has a negotiated target cost of $50,000,000.00, a target fee of 10%, a minimum fee of 6% and a sharing ratio of 80/20. What is the range of incentive effectiveness (RIE)?
CIRCULAR PERMUTATIONS Suppose n distinct objects are arranged in a circle. Show that the number of (different) circular arrangements of the n objects is (n 1)!.
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